Standing broad jump on the moon

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SUMMARY

The discussion focuses on calculating the range, maximum height, and duration of a standing broad jump on the moon, given the force generated during the jump as F = 2W. Participants emphasize the necessity of knowing the jumper's mass to accurately compute the jump's parameters. Additionally, they highlight the importance of understanding the relationship between force, distance, and energy, particularly in the context of the moon's gravitational acceleration, which is approximately 1/6 of Earth's 9.8 m/s².

PREREQUISITES
  • Understanding of Newton's Second Law of Motion
  • Basic knowledge of kinematics and projectile motion
  • Familiarity with gravitational acceleration on celestial bodies
  • Concept of work and energy, specifically in relation to force and distance
NEXT STEPS
  • Research how to calculate projectile motion on different celestial bodies
  • Learn about gravitational acceleration variations, specifically on the moon
  • Study the relationship between force, mass, and acceleration using Newton's laws
  • Explore potential energy calculations in low-gravity environments
USEFUL FOR

Students in physics, educators teaching mechanics, and anyone interested in understanding the dynamics of motion in low-gravity environments like the moon.

nemesis08
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i am having trouble with this exercise, i don't understand much and the professor doesn't explain too well so I am kinda lost.



Consider a person on the moon who launches herself into a standing broad jump at 45 degrees. The average force generated during launching is, F = 2W and the distance over which this force acts is 60 cm. kindly compute:

a. The range of the jump
b. The maximum height of the jump
c. The duration of the jump
 
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I'm not sure I understand what F=2W means. W could be watts but that's not a force that's a power unit. If you meant 2N as in Newtons then...

You still don't have enough information to solve the problem. You need the person's mass...consider if you push a 10 metric ton bus with a measly 2N over 60cm it is barely going to go anywhere but if you use a slingshot to do this with a small rock then you'll get a really long and high trajectory. Mass matters.

But assuming you have the mass then note that they give force and distance over which it acts. What quantity is force times distance? How does this relate to mass and velocity?

Also consider potential energy on the moon. Remember its surface acceleration is quite close to 1/6 Earth's 9.8 m/s^2.
 
thanks tho, i don't know that's what the exersice say. That profesor is crazy and i really don't understand anything.


Lets see what i can do
 

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